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Find a cubic function with the given zeros. (x-sqrt2)(x+sqrt2)(x+2)
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In layman's terms, expand this expression.
\[(x^2+x \sqrt{2}-x \sqrt{2}-(\sqrt{2}*\sqrt{2}))(x+2)\]
how do you multiply the sqrts
Remember that \((x - y)(x + y) = x^2 - y^2\).
\[(x^2+x \sqrt{2}-x \sqrt{2}-2)(x+2)\]
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@torobi Look at my formula and apply it to the first two brackets. Also, \(\sqrt{y} * \sqrt{y} = y.\)
what if \[-\sqrt{y} * \sqrt{y}\]
in that case, it will be -y. Think \(-(\sqrt{y} * \sqrt{y})\)
ok so my answer was|dw:1365264552999:dw| is that correct
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